Round to 3 significant digits

    • [DOC File]College Mathematics Lecture Notes, Section 1.3

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      Always round at the end of calculations. Significant digits. 43,200 has 3 significant digits (Do not count zeros at end of a whole number.) 0.0032 has 2 significant digits (Do not count zeros at the beginning of a decimal.) 4.10 has 3 significant digits (Do count. zeros at the . end of a decimal.) has 4 significant digits (Do count. zeros . in ...

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    • [DOC File]Practice Worksheet for Significant Figures

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      First, round the uncertainty to two significant figures, that is, 2.0 mg. (Notice that two significant figures are shown. The zero is a significant figure since it follows a non zero number.) Then, round the correction to the same number of decimal places as the uncertainty statement, that is, 4.3 mg. Report the correction as 4.3 mg ± 2.0 mg.

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    • [DOC File]Significant Figures Worksheet

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      Section 1.3.2: Significant Digits after Adding or Subtracting When you add or subtract measurements, then you have to round your answer to the precision of the least accurate measurement. That’s because the uncertainty in the least precise measurement overwhelms the precision of the other measurements.

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    • [DOC File]Significant Digits Handout

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      Determine the number of significant digits in the following numbers: 45 50 50.0 0.001 0.00203 10500. Round the following numbers to 3 significant digits: 87.55 0.01025 86.42 970.7 34567. Calculate each of the following using significant figures: 6.25 – 3.1 47.9000 – 43.70 87.3 x 2.0 50./12.5 50/12.5

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    • [DOC File]Honors Chemistry

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      contains five significant digits. 3. Any zeros between numbers are significant, thus . 1002.05. contains six significant digits. 4. Unless told differently, all zeros to the left of an understood decimal point (a decimal that is not printed) but to the right of the last number are not significant. The number . 921000. contains three significant ...

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    • [DOCX File]Rounding and Significant Digits

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      Sep 02, 2014 · Round these numbers to 3 significant digits. 1,566,311 2.7651 X 10 -3 84,592 0.0011672 0.07799 Perform the following calculations.

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    • GLP 9 - NIST

      Round down whenever the digit following the last significant figure is a 0,1,2,3, or 4. For example, 30.24 becomes 30.2. Round up whenever the digit following the last significant figure is a 6,7,8,9 or a 5 with any nonzero digit at any place after it. For example, 22.49 becomes 22.5.

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    • [DOC File]Scientific Notation

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      When multiplying and dividing, all you do is see which number has the fewest significant digits, and then round your answer to that same number of digits. In this problem = 183.5534. The 0.095 in the denominator has only two significant digits, and that limits your answer to two significant digits: 180. Mixed operations

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    • Significant Figures Calculator - Sig Fig

      0.00035 has two significant digits (only the 3 and 5 tell us something; the other zeroes are placeholders, only providing information about relative size) 0.000350 has three significant digits (that last zero tells us that the measurement was made accurate to that last digit, which just happened to have a value of zero)

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    • [DOC File]Significant Digits

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      Jun 02, 2016 · 2. Round the following numbers as indicated: To four figures: 3.682417 21.860051 375.6523 112.511 45.4673. To one decimal place: 1.3511 2.473 5.687524 7.555 8.235. To two decimal places: 22.494 79.2588 0.03062 3.4125 41.86632 3. Solve the following problems and report answers with appropriate number of significant digits. 1)

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